| Basic theory of fractional differential equations Z Yong, W Jinrong, Z Lu World Scientific, 2016 | 1814* | 2016 |
| A class of fractional evolution equations and optimal controls JR Wang, Y Zhou Nonlinear Analysis: Real World Applications 12 (1), 262-272, 2011 | 484 | 2011 |
| On the concept and existence of solution for impulsive fractional differential equations M Fec, Y Zhou, JR Wang Communications in Nonlinear Science and Numerical Simulation 17 (7), 3050-3060, 2012 | 432 | 2012 |
| Ulam stability and data dependence for fractional differential equations with Caputo derivative JR Wang, L Lv, Y Zhou Electronic Journal of Qualitative Theory of Differential Equations 2011 (63 …, 2011 | 339 | 2011 |
| Ulam’s type stability of impulsive ordinary differential equations JR Wang, M Fec, Y Zhou Journal of Mathematical Analysis and Applications 395 (1), 258-264, 2012 | 283 | 2012 |
| On the new concept of solutions and existence results for impulsive fractional evolution equations M Fečkan, JR Wang, Y Zhou Dynamics of Partial Differential Equations 8 (4), 345-361, 2011 | 279 | 2011 |
| Nonlocal initial value problems for differential equations with Hilfer fractional derivative JR Wang, Y Zhang Applied Mathematics and Computation 266, 850-859, 2015 | 255 | 2015 |
| Nonlinear impulsive problems for fractional differential equations and Ulam stability JR Wang, Y Zhou, M Fec Computers & Mathematics with Applications 64 (10), 3389-3405, 2012 | 251 | 2012 |
| Existence and controllability results for fractional semilinear differential inclusions JR Wang, Y Zhou Nonlinear Analysis: Real World Applications 12 (6), 3642-3653, 2011 | 246 | 2011 |
| Hermite–Hadamard-type inequalities for Riemann–Liouville fractional integrals via two kinds of convexity JR Wang, X Li, M Fe [cbreve] kan, Y Zhou Applicable Analysis 92 (11), 2241-2253, 2013 | 239 | 2013 |
| A survey on impulsive fractional differential equations JR Wang, M Fečkan, Y Zhou Fractional Calculus and Applied Analysis 19 (4), 806-831, 2016 | 235 | 2016 |
| Finite time stability of fractional delay differential equations M Li, JR Wang Applied Mathematics Letters 64, 170-176, 2017 | 221 | 2017 |
| Exploring delayed Mittag-Leffler type matrix functions to study finite time stability of fractional delay differential equations M Li, JR Wang Applied Mathematics and Computation 324, 254-265, 2018 | 220 | 2018 |
| On recent developments in the theory of boundary value problems for impulsive fractional differential equations JR Wang, Y Zhou, M Fec Computers & Mathematics with Applications 64 (10), 3008-3020, 2012 | 198 | 2012 |
| New concepts and results in stability of fractional differential equations JR Wang, LL Lv, Y Zhou Communications in Nonlinear Science and Numerical Simulation 17 (6), 2530-2538, 2012 | 195 | 2012 |
| A general class of impulsive evolution equations M Fečkan, JR Wang Topological Methods in Nonlinear Analysis 46 (2), 915-933, 2015 | 155 | 2015 |
| Controllability of fractional functional evolution equations of Sobolev type via characteristic solution operators M Feckan, JR Wang, Y Zhou Journal of Optimization Theory and Applications 156 (1), 79-95, 2013 | 141 | 2013 |
| On a new class of impulsive fractional differential equations JR Wang, Y Zhou, Z Lin Applied Mathematics and Computation 242, 649-657, 2014 | 140 | 2014 |
| Nonlocal controllability of semilinear dynamic systems with fractional derivative in Banach spaces JR Wang, Z Fan, Y Zhou Journal of Optimization Theory and Applications 154 (1), 292-302, 2012 | 135 | 2012 |
| Complete controllability of fractional evolution systems JR Wang, Y Zhou Communications in Nonlinear Science and Numerical Simulation 17 (11), 4346-4355, 2012 | 120 | 2012 |
Michal FeckanComenius University in Bratislava, SlovakiaVerified email at fmph.uniba.sk
